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Optimum design of a spherical quasi-homokinetic linkage for motion transmission between orthogonal axes

机译:正交轴之间运动传递的球准同质联动机构的优化设计

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摘要

Homokinetic motion transmission between two shafts with axes intersecting at right angles is a recurrent problem; the term quasi-homokinetic indicates that a constant 1:1 velocity ratio between the input and output is the design target, even though this cannot be fully met with a four-bar linkage. A four-bar spherical linkage is optimally designed, which performs "homokinetically" with minimum error through a 120° rotation of its input link, large enough for one specific robotics application. This is done via: (i) minimizing the root-mean-square value of the design error, i.e., the residual of the synthesis equations at the prescribed set of input values; and (ii) directly minimizing the structural error, i.e., the deviation of the generated output angles from the prescribed set The novelty of the first method lies in that it provides all stationary points, and hence, the global minimum; finding a continuum of minima leaves ample room for maximizing the transmission quality. Further, the effect of data-set cardinality on the structural error is analyzed, which is then minimized directly. A new mechanism is thus obtained with a minimum structural error, but with a slightly compromised transmission quality.
机译:轴垂直相交的两个轴之间的同动运动传递是一个经常出现的问题。准准动力学术语表示输入和输出之间恒定的1:1速度比是设计目标,即使四连杆机构无法完全满足这一要求。经过优化设计的四连杆球形连杆机构通过其输入连杆120°旋转以最小的误差“匀速运动”,对于一个特定的机器人应用来说足够大。这可以通过以下方式完成:(i)最小化设计误差的均方根值,即在规定的一组输入值处合成方程的残差; (ii)直接最小化结构误差,即所产生的输出角与规定组的偏差。第一种方法的新颖之处在于,它提供了所有固定点,因此提供了整体最小值。找到一个连续的最小值将为最大化传输质量留出足够的空间。此外,分析了数据集基数对结构误差的影响,然后直接将其最小化。因此,获得了一种新的机制,具有最小的结构误差,但传输质量略有下降。

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